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Parametric equation, a type of equation that employs an independent variable called a parameter (often denoted by t) and in which dependent variables are defined as continuous functions of the parameter and are not dependent on another existing variable.
This type of equation has been investigated by several authors.
This is true when the equation is a general Riccati type of equation.
end{aligned} This type of equation has been called the hybrid differential equation.
This type of equation usually arises in the theory of viscoelasticity.
This equation (2.1) is a wide type of equation which has been researched by many scholars.
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Hairer is a specialist in differential equations, which are the type of equations first developed by Isaac Newton in order to describe planetary orbits.
Hence, the theory of parabolic equations can be applied to this type of equations.
Many mathematical models of applied problems require investigations of this type of equations.
For this reason, this type of equations has attracted the attention of authors in recent years.
The interest on this type of equations began with the paper of Lazer and Solimini [1].
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